Random walks on groups and monoids with a Markovian harmonic measure.
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Mairesse, Jean (2005)
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We study large deviations principles for random processes on the lattice ℤ with finite time horizon [0, ] under a symmetrised measure where all initial and terminal points are uniformly averaged over random permutations. That is, given a permutation of elements and a vector ( , …, ) of initial points we let the random processes terminate in the points ( , …, ) and then sum over all possible permutations and initial points,...
Lawler, Gregory F., Limic, Vlada (2004)
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Windisch, David (2008)
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Dryakhlov, A.V., Tempelman, A.A. (2001)
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